Question

3. Find k such that the following points are collinear: A(1,k) B(k-1,4) C(1,3). 4. Find the line(s) containing the point (-1,4) and lying at a distance of 5 from the point (6,3). 5. Given the points P(1,10) and Q(-7,6). Find the line that is orthogonal to the line e: 4x-3y=14 and that bisects the line segment [PQ]. 6. Find the points on the line x+7y-52=0 that lie at a distance of 5 from the point (6,3). 7. Find the equation of the line containing the point (-2,-4) for which the algebraic sum of the segments cut off on the two coordinate axes is 3.

          3. Find k such that the following points are collinear: A(1,k) B(k-1,4) C(1,3).
4. Find the line(s) containing the point (-1,4) and lying at a distance of 5 from the point (6,3).
5. Given the points P(1,10) and Q(-7,6). Find the line that is orthogonal to the line
e: 4x-3y=14 and that bisects the line segment [PQ].
6. Find the points on the line x+7y-52=0 that lie at a distance of 5 from the point (6,3).
7. Find the equation of the line containing the point (-2,-4) for which the algebraic sum of the
segments cut off on the two coordinate axes is 3.

3. Find k such that the following points are collinear: A(1,k) B(k-1,4) C(1,3).
4. Find the line(s) containing the point (-1,4) and lying at a distance of 5 from the point (6,3).
5. Given the points P(1,10) and Q(-7,6). Find the line that is orthogonal to the line
e: 4x-3y=14 and that bisects the line segment [PQ].
6. Find the points on the line x+7y-52=0 that lie at a distance of 5 from the point (6,3).
7. Find the equation of the line containing the point (-2,-4) for which the algebraic sum of the
segments cut off on the two coordinate axes is 3.

Added by Patricia C.

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